Question

What is the value of m and n respectively if m39048458n is divisible by 8 and 11, where m and n are single digit positive integers?

Answer 1

Answer:

N = 4 & M = 6

Step-by-step explanation:

M39048458N

FOR DIVISIBILITY OF 11 ; ALTERNATE DIGIT SHOULD HAVE DIFFERENCE OF 0 OR 11 THEN IT WILL BE DIVISIBLE BY 11.

M + 9 + 4 + 4 + 8 - N - 5 - 8 - 0 - 3 = 0 OR 11

CASE-1

M - N = - 9

CASE-2

M - N = 2

FOR DIVISIBILITY OF 8 ; LAST 3 DIGITS SHOULD BE DIVISIBLE BY 8.

58N/8 =584 IS ONLY DIVISIBLE IN THE LINE OF 580 - 590

HENCE,

N = 4 &

SATISFYING IN CASES 1st IS NOT APPLICABLE HENCE N = 4 & M = 6

HOPE IT HELPS!!!

PLS MARK IT AS BRAINLIEST

Answer 2

Answer:here the question is what is the value of m and n

So first of all lets check if it is divisible by 8

Acc to rule last three digits will be divisible by 8 so last three digits must be 584 which is divisible by 8

So with answer 4 6 is there so

M=6 n = 4

Now check divisiblity of 11

Sum of odd positions - sum of even positions must be 0 or 11

By putting m = 6 n=4

(6+9+4+4+8)-(3+0+8+5+4)=11

Step-by-step explanation: